I spent a few days last week playing host to the marvellous Jeff Egger, returning the favour from last summer, drinking lots of beer and talking about mathematics. One of the nice things I learned was this rather elegant characterisation of operads: I'd seen it before, but never really grokked it.
[Warning: if you don't at least know what power series and symmetric groups are, you'll have some trouble following this]
( Here Be Dragons )
Because this journal's readership has such a variety of intellectual backgrounds, I'm going to try the following experiment: I'm going to tag posts with beware the geek when I'm just talking to the experts (be they mathematical or computational) - so if you're not an expert, and you can't understand such a post, don't worry about it. If you can't understand a post and it doesn't have such a tag, however, I'd like to know about it, because I was trying to talk to you - either the maths/CS isn't essential to an understanding of the real point, or I was trying to explain it and failing.
[Warning: if you don't at least know what power series and symmetric groups are, you'll have some trouble following this]
( Here Be Dragons )
Because this journal's readership has such a variety of intellectual backgrounds, I'm going to try the following experiment: I'm going to tag posts with beware the geek when I'm just talking to the experts (be they mathematical or computational) - so if you're not an expert, and you can't understand such a post, don't worry about it. If you can't understand a post and it doesn't have such a tag, however, I'd like to know about it, because I was trying to talk to you - either the maths/CS isn't essential to an understanding of the real point, or I was trying to explain it and failing.
Tags: